Al makes a bank deposit every third day. He makes a withdrawal every fifth day. He made both a deposit and withdrawal on dec 1. When will he next make a deposit and a withdrawal on the same day?

Answers

Answer 1

Answer: He will make another deposit and a withdrawal on Dec 30

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How do you find the answer of -22-x=5+6x+9???

Triangle TUV is similar to triangle XYZ. Which of the following statements is true?

Answers

Answer:

Option B. The slope of VT is equal to the slope of ZX

Step-by-step explanation:

we know that

The formula to calculate the slope between two points is equal to

$m=(y2-y1)/(x2-x1)$

step 1

Find the slope VT

we have

V(-7,-3),T(-4,0)

substitute in the formula

$m=(0+3)/(-4+7)$

$m=(3)/(3)$

$m_V_T=1$

step 2

Find the slope ZX

we have

Z(0,4),X(6,10)

substitute in the formula

$m=(10-4)/(6-0)$

$m=(6)/(6)$

$m_Z_X=1$

therefore

The slope of VT is equal to the slope of ZX

Answer:

The slope of VT is equal to the slope of ZX.

Step-by-step explanation:

Two triangles are similar if the slopes of corresponding sides are equal.

In triangle TUV, TU is vertical, so the slope is undefined. The side UV is horizontal, so the slope is zero.

Determine the slope of the VT using the slope formula. Point V is at (-7, -3), and point T is at (-4, 0).

slope=y^2-y1/x^2-x1

=0-(-3)/-4-(-7)

=3/3

In triangle XYZ, XY is vertical, so the slope is undefined. The side YZ is horizontal, so the slope is zero.

Determine the slope of the ZX using the slope formula. Point Z is at (0, 4), and point X is at (6, 10).

slope=y^2-y1/x^2-x1

=10-4/6-0

=6/6

Compare the slopes of corresponding sides of the two triangles.

Sides TU and XY have undefined slopes.

Sides UV and YZ have zero slopes.

Sides VT and ZX have slopes of 1.

Therefore, the following statement is true.

The slope of VT is equal to the slope of ZX.

i inserted a screen shot

A 91 square bathroom has the length of 13 ft what will be the width of the bathroom?

Answers

what you would do is take 13 times x equals 91 13x7=91 the width is 7 ft

How to write 3 9/100 into a decimal?

Answers

How do you write 39/100 into a decimal form is by simply dividing 39 to 100.
Hence,
1. 39 / 100 = 0.39

0.39 is the decimal form of the given value.
Other examples can include:
1. 100 / 1000 = 0.1
2. 45 / 10 = 4.5

How do you write 39/100 into a decimal form is by simply dividing 39 to 100.

Hence,

1. 39 / 100 = 0.39

0.39 is the decimal form of the given value.

Other examples can include:

1. 100 / 1000 = 0.1

2. 45 / 10 = 4.5

First and second place in a contest use a ratio to share a cash prize. When first place pays $100 , second place pays $60. How much does first place pay when second place pays $36? Complete the ratio table to solve the problem. First 100 10 Second 60 36 First place will pay $ .

Answers

Answer:

First place would pay $60

Which expression is equivalent to √2/^3√2

Answers

ANSWER

${2}^{ (1)/(6) }$

EXPLANATION

We want to find the expression that is equivalent to,

$\frac{ √(2) }{ \sqrt[3]{2} }$

This is the same as:

$\frac{ {2}^{ (1)/(2) } }{ {2}^{ (1)/(3) } }$

Use the following property of indices

$\frac{ {a}^(m) }{ {a}^(n) } = {a}^(m - n)$

This implies that,

$\frac{ {2}^{ (1)/(2) } }{ {2}^{ (1)/(3) } } = {2}^{ (1)/(2) - (1)/(3) }$

Simplify to obtain,

${2}^{ (3 - 2)/(6) } = {2}^{ (1)/(6) }$

Answer:

6√2

Step-by-step explanation:

Just did it

If the circumference of a circle is 2pi, what is the area?

Answers

Circumference of a circle= 2 * pi * r

Plug in what we know: 2pi = 2 * pi * r

Divide 2 pi to both sides: r = 1 (anything divided by itself is equal to 1)

Area = pi * r^2

Plug in what we know: A = pi * 1^2
A = pi * 1 ==> A = 1 pi

So the area is '1 pi' or just 'pi'.

The circumference of a circle is (pi) x (diameter).

The circumference of this circle is 2pi, so

2 pi = (pi) x (diameter).

So the diameter of this particular circle is 2,
Its radius is 1/2 of the diameter, so radius = 1.

The reason we need to know the radius is
because it's needed to find the area.

The area of any circle is (pi) x (radius squared).
For this particular circle ...

Area = (pi) x (1 squared) = pi square units .

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