What is the integer of the square root of 70?

Answers

Answer 1
8*8  = 64
9*9 = 81

so integer part of sqrt 70  is 8 Answer

Related Questions

Give an example of two numbers that differ by an order of magnitude

Answers

if two numbers have the same order of magnitude, they are about the same size.The order of magnitude is used to make approximate comparison.

if two numbers differ by an order of magnitude then one is about ten times larger than the other. If they differ by two orders of magnitude then they differ by a factor of 100

hope i helped :-)

Final answer:

The term order of magnitude refers to the scale of a value expressed in the metric system. Each power of 10 in the metric system represents a different order of magnitude. For example, 10¹, 10², 10³, and so forth are all different orders of magnitude.

Explanation:

The term order of magnitude refers to the scale of a value expressed in the metric system. Each power of 10 in the metric system represents a different order of magnitude. For example, 10¹, 10², 10³, and so forth are all different orders of magnitude. All quantities that can be expressed as a product of a specific power of 10 are said to be of the same order of magnitude. For example, the number 800 can be written as 8 x 10², and the number 450 can be written as 4.5 x 10². Thus, the numbers 800 and 450 are of the same order of magnitude: 10². Order of magnitude can be thought of as a ballpark estimate for the scale of a value. The diameter of an atom is on the order of 10⁻⁹ m, while the diameter of the sun is on the order of 10⁹ m.

What is the rate of change of the volume of a ball with respect to the radius when the radius is?

Answers

V=4/3*pi*r^3
dV/dr=4/3*pi*d(r^3)/dr =4/3*pi*(3*r^2)=4*pi*r^2

Two cars start at the same time, but travel in opposite directions. one car's average speed is 20 miles per hour (mph). at the end of 4 hours, the two cars are 320 miles apart. find the average speed in mph of the other car. (enter an exact number.)

Answers

Let s= the speed of the other car. Think of this as one of the cars standing still and the other moving at the sum of their speeds. 350=(20+s)*4 350=80+4s 4s=350-80 4s=270 s=270/4 s=67.5 The average speed of the other car is 67.5 mi/hr.

Final answer:

The question asks for the average speed of the second car given that two cars travel in opposite directions and the total distance between them after 4 hours. By calculating the distance one car traveled at 20 mph after 4 hours, it's possible to determine that the other car must have traveled at an average speed of 60 mph to cover the remaining distance.

Explanation:

The student's question is a problem involving distance, speed, and time, which are fundamental concepts in mathematics. To find the average speed of the other car, we can use the formula distance = speed times time. Since the two cars travel in opposite directions, their distances add up to the total separation distance after a certain time.

In this case, one car travels at 20 mph, so in 4 hours it covers 20 mph times 4 h = 80 miles. The total distance between them after 4 hours is 320 miles. Therefore, the distance covered by the second car is 320 miles - 80 miles = 240 miles. To find the average speed of the second car, we divide the distance it covered by the time it traveled which is 240 miles / 4 h = 60 mph. Hence, the average speed of the other car is 60 mph.

Please explain the answer.

Answers

Since the answer is increasing, we want to essentially draw a straight line and guesstimate where the 7th day is. To do this, we can only use the range out of the options given so that we can find a difference in the numbers, not the average. Finding the average (or anything else other than range) would give us a straight line, not an increasing one.We use the first and last day since they're the lowest and highest numbers respectively, and therefore have 67-43=24 as our range. To make this into a line, we can realize that the slope is (change in y)/(change in x). Since the degrees is the y axis and the day is the x axis, 24/(6-1)=24/5=4.8 is our slope. SInce we have the point (1, 43), we can have the equation y=mx+b=y=4.8x+b and plug in 1 and 43 to get 43=4.8*1+b. Subtracting 4.8 from both sides, we get 43-4.8=38.2=b, making our equation y=4.8x+38.2 (since y and x stay variables). For the 7th day, we would have 7 as our x value, making the temperature equal to 4.8*7+38.2=71.8

If the measure of Angle AXC=8x-7 and Angle AXB = 3x+10 find the measure of ANGLE AXC

Answers

To find the measure of ANGLE AXC, we assume Angle AXB is supplementary to Angle AXC. Solving the supplementary angle equation with the given expressions, we find x = 16. Substituting x back into the expression for Angle AXC, we determine its measure to be 121 degrees.

The question asks to find the measure of ANGLE AXC given that the measure of Angle AXC is represented by the expression 8x-7 and Angle AXB is represented by the expression 3x+10. Without additional context, it is not clear whether Angle AXB is related to Angle AXC in a way that would allow us to solve for x. However, if we assume Angle AXC and Angle AXB are supplementary angles (which sum to 180 degrees), we could set up the equation 8x - 7 + 3x + 10 = 180. If we solve this equation, we get:

Combine like terms: 8x + 3x - 7 + 10 = 180Simplify: 11x + 3 = 180Subtract 3 from both sides: 11x = 177Divide by 11: x = 16

Once we have found that x = 16, we can substitute it back into the expression for Angle AXC:

AXC = 8x - 7 = 8(16) - 7Calculate the value: AXC = 128 - 7Simplify: AXC = 121 degrees

Therefore, the measure of ANGLE AXC is 121 degrees.

Find the perimeter of △ABC with vertices A(−5, −5), B(3, −5), and C(−5, 1).

Answers

check the picture below.

so notice, the sides AB and AC you can pretty much count them off the grid.

now, to get the CB side.

[tex]\bf \textit{distance between 2 points}\\ \quad \\ \begin{array}{lllll} &x_1&y_1&x_2&y_2\\ % (a,b) C&({{ -5}}\quad ,&{{ 1}})\quad % (c,d) B&({{ 3}}\quad ,&{{ -5}}) \end{array}\qquad % distance value d = \sqrt{({{ x_2}}-{{ x_1}})^2 + ({{ y_2}}-{{ y_1}})^2} \\\\\\ CB=\sqrt{[3-(-5)]^2+[-5-1]^2}\implies CB=\sqrt{(3+5)^2+(-5-1)^2} \\\\\\ CB=\sqrt{8^2+(-6)^2}\implies CB=\sqrt{100}\implies CB=10[/tex]

sum all three sides up, and that's the perimeter of the triangle.

Shilo is trying to compute the value of 27 + 55 + 13. She adds 27 + 13 to get 40, and then adds on 55. Which of the following properties is Shilo using? commutative distributive associative identity

Answers

the answer is commutative. hope this helps!

Shilo is using commutative and associative

What is commutative property?

"For any numbers 'a' and 'b', a + b = b + a"

What is distributive property?

"For any real numbers 'a', 'b' and 'c',

a × (b + c) = a × b + a × c"

What is associative property?

For any numbers 'a', 'b' and 'c',

(a + b) + c = a + (b + c)

What is identity?

For any real number a,

the additive identity is a + 0 = 0 + a = a

For given question,

Shilo is trying to compute the value of 27 + 55 + 13.

She adds 27 + 13 to get 40, and then adds on 55.

⇒ 27 + 55 + 13

= 27 + 13 + 55                  ...........(commutative property, 55 + 13 = 13 + 55)

= (27 + 13) + 55                ...........(associative property)

= 40 + 55

= 95

Therefore, Shilo is using commutative and associative property.

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If AB - 27 and BC=13 then find the length of AC

Answers

AB = 27
BC = 13

AC = AB + BC

AC = 27 + 13

AC = 40

hope this helps
so you would just add AB + BC = AC

27 + 13 = AC

AC= 40

Mindy is 36 years old. Mindy’s age is 3 years older than two times Jake’s age. Let j represent Jake’s age.

Answers

j=30          !!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!
Mindy is 36 years old

(36 - 3)/2 = jakes age

33/2 = jakes age

jakes age = 16 1/2

hope this helps

Suppose M is the midpoint of FG. Use the given info. to find the missing measure or value. FM=3X-4, MG=5X-26, FG=?

Answers

check the picture below.

surely you know how much that is.

Answer:FG=29+29

Step-by-step explanation:

Chris went to the store to purchase 6.5 gallons of milk. When he got to the store, he noticed that the milk was no longer sold in gallons but in liters. Which of the following shows the number of liters, with the correct number of significant digits, Chris needs to buy in order to have 6.5 gallons of milk? (1 liter = 0.26418 gallon)

Answers

6.5 gallons = 24.6052 liters

6.5 has 2 significant figures, so it would need to be 25 liters

You are making gift baskets. each basket will contain three different types of candles: tapers, pillars ad jar candles. tapers cost $1 each, pillars cost $4 each, and jar candles cost $6 each. you put 8 candles costing a total of $24 in each basket, and you include as many tapers as pillars and jar candles combined. how many of each type of candle will be in a basket?

Answers

Let
x = the number of tapers (each coss $1)
y = the number of pillars (each costs $4)
z = the number of jars (each costs $6)

There are 8 candles in each basket, therefore
x + y + z = 8                   (1)

The cost per basket is $24, therefore
x + 4y + 6z = 24             (2)

The number of tapers equals the sum of pillars and jars, therefore
x = y + z                          (3)

Substitute (3) into (1) and into (2).
y + z + y + z = 8
2y + 2z = 8
y + z = 4                           (4)

y + z + 4y + 6z = 24
5y + 7z = 24                     (5)
From (4), y = 4 -z. Substitute into (5).
5(4 - z) + 7z = 24
2z + 20 = 24
2z = 4
z = 2
y = 4 - z = 4 - 2 = 2
x = y + z = 2 + 2 = 4

Answer: 4 tapers, 2 pillars, 2 jars.

Find the value of x if B is between A and C AB=4x-9 BC= 3x+5 and AC = 17

Answers

We are assuming A, C and B are on the same line segment AC, of length 17, with B a point in the segment.


|AC|=|AB|+|BC|

17= (4x-9)+(3x+5)

17= (4x+3x)+(-9+5)

17=7x-4

7x=17+4

7x=21

x=21/7=3


Answer: x=3

An airplane has a total of 414 packets of crackers, pretzels, and peanuts available for passengers.

There are n packets of crackers.
There number of packets of pretzels is 9 more than twice the number of packets of crackers.
The number of packets of peanut is 3 times the number of packets of pretzels.

Part B

The airplane has seats for 144 passengers. The seats are arranged in 48 rows, with 3 seats in each row.

There are 132 passengers on a certain flight.
There are exactly 2 passengers in x rows.
There are exactly 3 passengers in y rows.

Write a system of linear equations that can be used to model the situation. Use your system to determine the number of rows with exactly 2 passengers and the number of rows with exactly 3 passengers. Show your work.

Answers

There is no question in Part A, but i do what i can.

Part A.
We know that:

n - number of packets of crackers
p - number of packets of pretzels

p = 2n+9

s - number of packets of peanuts

s = 3p = 3(2n+9) = 6n+27

So:

[tex]n+p+s=414\\\\n+(2n+9)+(6n+27)=414\\\\9n+36=414\quad|-36\\\\9n=378\quad|:9\\\\\boxed{n=42}\\\\\\ p=2n+9=2\cdot42+9=\boxed{93}\\\\s=6n+27=6\cdot42+27=\boxed{279}[/tex]

There are 42 packets of crackers, 93 packets of pretzels and 279 packets of peanuts.

Part B.

x - number of rows with exactly 2 passengers
y - number of rows with exactly 3 passengers

and:

[tex]\boxed{\begin{cases}x+y=48\\2x+3y=132\end{cases}}\\\\\\ \begin{cases}x+y=48\quad|\cdot2\\2x+3y=132\end{cases}\\\\\\ \begin{cases}2x+2y=96\\2x+3y=132\end{cases}\\\\--------(-)\\\\2x-2x+2y-3y=96-132\\\\-y=-36\\\\\boxed{y=36}\\\\\\x+y=48\\\\x+36=48\\\\x=48-36\\\\\boxed{x=12}[/tex]

There are 12 rows with exactly 2 passengers and 36 rows with exactly 3 passengers.
Final answer:

A system of linear equations can be used to model the given situation. The number of rows with exactly 2 passengers can be found by solving the equation 2x = 12, and the number of rows with exactly 3 passengers can be found by solving the equation 3y = 12.

Explanation:

To write a system of linear equations, we need to translate the given information into algebraic expressions.

Let n be the number of packets of crackers.

According to the problem:

The number of packets of pretzels is 9 more than twice the number of packets of crackers: p = 2n + 9The number of packets of peanuts is 3 times the number of packets of pretzels: pn = 3(2n + 9)

To determine the number of rows with exactly 2 passengers and 3 passengers:

Let x be the number of rows with exactly 2 passengersLet y be the number of rows with exactly 3 passengersThere are 48 rows and 3 seats in each row, so the total number of seats is 48 * 3 = 144132 passengers are on the flight, so there are 144 - 132 = 12 unoccupied seatsEach row with exactly 2 passengers contributes 2 unoccupied seats, so 2x = 12Each row with exactly 3 passengers contributes 3 unoccupied seats, so 3y = 12

The system of linear equations is:

p = 2n + 9

pn = 3(2n + 9)

2x = 12

3y = 12

We can solve this system of equations to find the values of x and y.

What will it cost to tile a kitchen floor that is 12 feet wide by 20 feet long if the tile cost $8.91 per square yard?

Answers

$2138.40 because you multiply 12 and 20 to get the number of tiles and multiply it by 8.91 to get the cost for all the tiles

Answer:

Step-by-step explanation:

What you have todo is to multiply the length by the width

Which is 20×12 = 240

Then multiply 240 by 8.91

This should give you $2,138.4

For the above table:
x . 0.5 Y. 3 x.2 ,y 6, x 2, y 9 , x 2.5 y 12 , x 3, y 15
a. State the domain.

b. State the range.

c. Is this relation a function? Why or why not?

(2 points)

Answers

a) domain are the x's

 so 0.5, 2, 2,2.5, 3

b) range is the y's so:

3, 6, 9, 12,15

c) it is not a function, since there are 2 x's that equal 2 but the 2 y's that go with them are different numbers (2,6) & (2,9)


The value for ss can never be less than zero.
a. True
b. False

Answers

It is true that the value of ss can never be less than zero because if the value of s is a negative, ss will be a postive since a negative times a negative equals a positive. If the value of s is a positive, ss will still be a positive because a positive times a positive equals a positive.

For example, S= -3

-3(-3)= 9

Another example, S= 3

3(3)=9

Therefore, it is true that the value of ss can never be less than a zero.

Hopefully, this helps!



The question is above

Answers

For 11, we can subtract x from both sides for the first equation to get y=8-x, making the slope -1 for both equations and therefore making it parallel.

For 13, we can solve for y in the first equation by subtracting 14 from both sides and therefore getting 2x-14=y. For the next one, we can subtract 4x from both sides to get 10-4x=2y. Dividing both sides by 2, we get 10-2x=y. Since for the equations to be parallel they must be the same and for perpendicular they must be -1/(slope), this fits neither.

Using those two explanations, I implore you to solve the other two on your own!

A student must have an average​ (the mean) on five tests that is greater than or equal to​ 80% but less than​ 90% to receive a final grade of
b.​ devon's grades on the first four tests were​ 92%, 82%,​ 88%, and​ 92%. what range of grades on the fifth test would give him a b in the​ course?

Answers

The requried, Devon needs to score between 46% and 95% on the fifth test to receive a final grade of a B in the course.

To find the range of grades Devon needs on the fifth test to receive a final grade of a B (between 80% and 90% inclusive), we need to consider the average of all five tests.

Let's denote the grade on the fifth test as "x" (in percentage).

The average of the five tests will be:

Average = (92% + 82% + 88% + 92% + x) / 5

To achieve a final grade of a B, the average must be greater than or equal to 80% but less than 90%:

80% ≤ Average < 90%

Now, substitute the given grades and the variable "x" into the average equation:

(92% + 82% + 88% + 92% + x) / 5 ≥ 80%

(92 + 82 + 88 + 92 + x) / 5 ≥ 80

(354 + x) / 5 ≥ 80

354 + x ≥ 400

x ≥ 400 - 354

x ≥ 46

Now, for the upper limit:

(92 + 82 + 88 + 92 + x) / 5 < 90

(354 + x) / 5 < 90

354 + x < 450

x < 450 - 354

x < 96

So, Devon needs to score between 46% and 95% on the fifth test to receive a final grade of a B in the course.

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Final answer:

Devon must score between 46% and 91% on his fifth test to achieve a B average in the course.

Explanation:

To determine the range of grades on the fifth test that would give Devon a final grade of B, we need to calculate the average of the five test scores. For an average to fall between 80% and 90%, the total sum of the five test grades must be between 400% and 449%, since 5 tests × 80% = 400% and 5 tests × 89% (just below 90%) = 445%. Devon's current grades add up to 92% + 82% + 88% + 92% = 354%. Therefore, to achieve a B, his fifth test score needs to be between 400% - 354% = 46% and 445% - 354% = 91%.

A cube has eight congruent faces.
true
false

Answers

False, it has 6 congruent faces

Which equation can be used to solve this problem?

Molly bought 6 packs of trading cards. Each pack cost $3. She also bought 1 pack of gum. It cost $2. How much did Molly spend altogether?

A.
6 ÷ 2 × 3 = x

B.
6 + 3 × 2 = x

C.
6 × 3 ÷ 2 = x

D.
6 × 3 + 2 = x

Answers

the answer is d) 6 * 3 + 2 =x

Deangelo has $7 worth of dimes and quarters in a jar. He has 7 more quarters than dimes.
How many of each coin does he have?

Answers

d=number of dimes
q=number of quarters

let's count everything in cents
dimes are worth 10 cents
quarters are worth 25 cents

10d+25q=700
divide both sides by 5
2d+5q=140


he has 7 more quarters than dimes
q=7+d
subsitute 7+d for q in other equation

2d+5q=140
2d+5(7+d)=140
2d+35+5d=140
7d+35=140
minus 35 both sides
7d=105
divide both sides by 7
d=15

sub back

q=7+d
q=7+15
q=22


22 quarters and 15 dimes
Deangelo has 15 dimes and 22 quarters

Hope this helps

Marcus has $40 in his pocket. Joseph has twice as much as Marcus; Jenna has half as much as Marcus, and Sam has 1/3 as much as Marcus. Order the individuals based on the amount of money they have from least to greatest

Answers

Marcus : 40$ Joseph, twice as much as Marcus : 40x2 : 80$ Jenna, half as much as Marcus : 40/2 : 20$ Sam, 1/3 as much as Marcus : 1/3 x 40 : (40x1)/3 : 13.33 In the order from least to greatest : Sam - Jenna - Marcus - Joseph

Two triangles can be formed with the given information. Use the Law of Sines to solve the triangles. C = 71°, a = 27, c = 26

Answers

We have

SinC/ c  = Sin A / a

Sin 71/ 26 = Sin A / 27

Sin A  = 27 Sin 71 /  26  = about .982

So°

Sin-1(.982)  = A  = 79. 08°

Then angle B = 180 - 71 - 79.08 = 29.92°

And b is given by

b/sin29.92  = 26/sin 71

b = 26sin29.92/sin71 =  about 13.72

But A could also be an obtuse angle = 180 - 79.08 =  100.92°

So we have

B = 180 - 71 - 100.92 = 8.08°

And we have

b / sin 8.08  = 26/sin71

b = 26sin8.08/sin 71 = 3.865

max is four years younger than his sister brenda. the total of their age is 16. write and solve an equation to find their ages.

Answers

X is Brenda 
X - 4 is Max 

X + (X - 4) = 16 
2X -4 = 16 
2X = 20 
X = 10 
This means that Max is 6 and Brenda is 10

help me pls I'm stuck......

Answers

subtracting the smaller number from the larger number


ex. 1+ -5 becomes 5-1 = 4, since the larger number is the negative, the answer is negatives oit is -4


ex2. -5+7 = 7-5 = 2, since the larger number is positive, the answer is positive 2

How does the value of 2 dimes compare to the value of 2 dollars

Answers

well, two dollars look like this: 2.00 and two dimes look like this: 0.20. the difference between them is 1.8 and there is if you already have 2 dimes then it would take 18 more dimes to get to 2 dollars. this is all i can think of please rate as brainliest and hope this helps :)

Answer:

[tex]\text{2 Dimes}< \text{2 Dollars}[/tex]      

Step-by-step explanation:

A dime has a value of 10 cents. It is a 10 cent coin.

So, the value of 2 dime = [tex]2\times10 = 20 \text{ cents}[/tex]

Now, 1 dollar consist of 100 cents.

1 dollar = 100 cents

so, the value of 2 dollars = [tex]2\times100 = 200\text{ cents}[/tex]

Comprinf, 2 dimes and 2 dollars, we have,

[tex]\text{2 Dimes}< \text{2 Dollars}[/tex]

as

[tex]\text{20 Cents}< \text{200 Cents}[/tex]

The ratio of male students to female students is 4 to 5. if there is a total of 6192 students, find the number of male syudents to the number of female students

Answers

5+7=12 is the number of elements.
16,200/12=1350 value of each element.
5+1350=6,750 males.
7*1,350=9,450 females.
Proofs:
6,750+9,450=16,200
5/7=6,750/9,450
5*9,450=7*6,750
47,250=47,250

A wire is first bent into the shape of a rectangle with width 5in and length 13in. Then the wire is unbent and reshaped into a triangle. If each side of the triangle has equal length, what is this length?

Answers

Total length of the wire = 2*13 + 2*5 = 26 + 10 = 36 in.

so length of each side of the triangle would be 36/3  = 12 ins.

Length of each side of a triangle with equal measurements is equals to [tex]12in[/tex].

What is perimeter?

" Perimeter is defined as the total length around the boundary of any two dimensional geomertic shape."

Formula used

Perimeter of a rectangle [tex]= 2 ( L + W)[/tex]

[tex]L =[/tex] length of the rectangle

[tex]W =[/tex] Width of the rectangle

Perimeter of a triangle with equal length [tex]= 3s[/tex]

[tex]s =[/tex] side length of a triangle

According to the question,

Given,

Length of a rectangle [tex]'L'= 13 in[/tex]

Width of a rectangle [tex]'W' = 5 in[/tex]

Substitute the value in the formula we get,

Perimeter of a rectangle [tex]= 2( 13 + 5)[/tex]

                                          [tex]= 36 in[/tex]

Substitute the value in the perimeter of a triangle with equal side length,

[tex]3s = 36 in\\\\\implies s = \frac{36}{3} \\\\\implies s = 12in[/tex]

Hence, Length of each side of a triangle with equal measurements is equals to [tex]12in[/tex].

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Joe practiced his trumpet 3/4 hour on Monday and 7/12 hour on Tuesday. How long did he practice all together

Answers

3/4 of an hour is 45 minutes and 7/12 of an hour is 35 so 

45+35= 80minues if 60 minutes is an hour then its 1 hour and 20 minutes.

3/4 = 9/12

9/12 + 7/12 = 16/12 = 1 4/12 = 1 1/3 hours


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