Solve for A

W=a/9

A=

Answers

Answer 1
Answer: a is w times 9. 

a=W*9.

Related Questions

PT=x+2, TR=y, QT=2x, TS=y+3
Use benchmarks to estimate 2.81+3.73
at 8:03 am there are 188 empty seats on the train. at 8:10 am there are 160 empty seats. the number of seats decreases by the same amout each minute. (a)what equation can be used to relate the number of minutes after 8:00 am (M) to the number of empty seats on the train (E)? (b)how many seats will be empty at 8:15? (c)at what time will there be 120 empty seats? (d)at what time will there be no empty seats left ?
The parent function f(x)=log^3x has been transformed by reflecting it over the X axis, stretching it vertically by a factor of two and shifting it up three units. Which function is representative of this transformation
On Monday, a deli takes 250 orders. Of these, 144 are carry-out orders. On Tuesday, it takes 220 orders. Of these, 125 are carry-out orders. Which day has the greater fraction of carry-out orders?

What values complete each statement?Enter your answers in the boxes.

(7√)^2 = _____
in simplest form.

By the Power of a Power rule, (712)2=722 .

So, 712 must equal______
in radical form.

Answers

For this case we have:

By properties of the radicals \sqrt {a} = a ^{\frac {1} {2}}

So:

(\sqrt {7}) ^ 2 = (7 ^ {\frac {1} {2}}) ^ 2.

Now, for power properties we have:

(b ^ {\frac {c} {d}}) ^ e = b ^ {\frac {c * e} {d}}

Thus, (7 ^ {\frac {1} {2}}) ^ 2 = 7 ^ {\frac {2} {2}} = 7

So:

7 ^ {\frac {1} {2}} = \sqrt {7}in its radical form

Answer:

(\sqrt {7}) ^ 2 = (7 ^ {\frac {1} {2}}) ^ 2= 7 ^ {\frac {2} {2}} = 7 in its simplest form.

7 ^ {\frac {1} {2}} = \sqrt {7}in its radical form


Answer:

in its radical form

explanation:

Water coming out from a fountain is modeled by the function f(x) = −x2 + 8x + 2 where f(x) represents the height, in feet, of the water from the fountain at different times x, in seconds.What does the average rate of change of f(x) from x = 1 to x = 4 represent?

Answers

Average rate of change of f(x) from x = 1 to x = 4 represents the average speed with which the water is falling between the first second and the fourth second.

1. You decide to buy some new clothes. The subtotal comes to $123.79, butyou have a 15% off coupon. What is the total you will spend? *

Answers

Answer:

$105.22

Step-by-step explanation:

What value of x makes the equation square root of x-5=4 true?

Answers

x-5=4 \n \nx=4+5\n \nx=9


x-5=4
x=9

Therefore it is 9

Which driver do you predict will win the next draw race? Why?Driver A had a mean race time 4.01 seconds and a standard deviation of 0.05 seconds.
Driver B had a mean race time of 3.96 seconds and a standard deviation of 0.12 seconds.
Driver C had a mean race time of 3.99 seconds and a standard deviation of 0.19 seconds.

Answers

Answer: driver a

Step-by-step explanation: because the time was 4.01

If f and t are both even functions, is f 1 t even? If f and t are both odd functions, is f 1 t odd? What if f is even and t is odd? Justify your answers.

Answers

If the f(x) and t(x) are even function then fo\ t\ (x) is an even function, if f(x) and t(x) are odd function then the function fo\ t\ (x) is an odd function and if f(x) is even and t(x) is odd then the function fo\ t\ (x) is an even function.

Further explanation:

An even functrion satisfies the property as shown below:

\boxed{f(-x)=f(x)}

An odd functrion satisfies the property as shown below:

\boxed{f(-x)=-f(x)}

Consider the given composite function as follows:

\boxed{fo\ t\ (x)=f\left(t(x))\right}

If both the function f(x) and t(x) are even function.

\begin{aligned}fo\ t\ (-x)&=f\left(t(-x))\right\n&=f\left(t(x))\right\n&=fo\ t\ (x)\end{aligned}

From the above calculation it is concluded that,

\boxed{fo\ t\ (-x)=fo\ t\ (x)}

This implies that the composite function fo\ t\ (x) is an even function.

If both the function f(x) and t(x) are odd function.

\begin{aligned}fo\ t\ (-x)&=f\left(t(-x))\right\n&=f\left(-t(x))\right\n&=-fo\ t\ (x)\end{aligned}

From the above calculation it is concluded that,

\boxed{fo\ t\ (-x)=-fo\ t\ (x)}

This implies that the composite function fo\ t\ (x) is an odd function.

If the function f(x) is even and t(x) is odd.

\begin{aligned}fo\ t\ (-x)&=f\left(t(-x))\right\n&=f\left(-t(x))\right\n&=fo\ t\ (x)\end{aligned}

From the above calculation it is concluded that,

\boxed{fo\ t\ (-x)=fo\ t\ (x)}

This implies that the composite function fo\ t\ (x) is an even function.