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Answer 1

Answer: volume of triangular prism is 1/2 of the rectangular prism

if each was doubled
L*2*W*2*W*2=WLH*8
it would be multiplied by 8 times
3.5 times 8=28

answer is 28 m^3

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What is the name of the fraction of 7/8

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The numerator in a fraction represents the number of pieces selected. If thenumerator is larger than the denominator, the number is larger than one

The denominator in a fraction represents the total number of equal size pieces thatmake up a whole

7/8 is called a proper fraction.

Which of the following represents “ten times the sum of a number and fourteen is equal to nine times the number” 10(n+14)=9N

10(n+14)=N

10(n+14)=14

Answers

Answer:

10(n+14)=9N

Step-by-step explanation:

Lets let N represent the number that which we do not know.

We know that 10 is multiplied by the sum of N and 14, so lets write that down:

10(n+14)

We also know that what we just found is equal to 9 multiplied by the same number:

10(n+14)=9N

The variable stays the same throughout the entirety of the equation.

The answer would be 10(n+14)=9N

Which Expression is Equivalent to -2-71: 2 - 7
2: 2 + 7
3: -2 - (-7)
4: -2 + (-7)

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Answer:4

Step-by-step explanation:

How many times can 91 go into 357

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91 can go into 357 3 times

Simplify each expression so that no negative exponents appear in the final result. Assume that all variables represent nonzero numbers.

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$((2p)/(q^(2))) ^(3) ((3p^(4))/(q^(-4)))^(-1)$ Multiply the outside exponent into each

$((2p^(3))/(q^(6)) )((3p^(-4))/(q^(4)) )$ Multiply together

$(6p^(-1))/(q^(10)) = (1)/(q^(10)6p^(1))$

When you multiply an exponent DIRECTLY into another variable(with an exponent), you multiply the exponents.

For example:

(x²)³ = $x^(6)$

$(x^(4))^(5) = x^(20)$

When you multiply a variable with an exponent into another variable with an exponent, you add the exponents.

For example:

$(x^(2) )(x^(3) )=x^(5)$

$(x^(1) )(x^(3)) = x^(4)$

First I multiplied the outside exponents into the numerator and the denominator.

When you have a negative exponent, you move it onto the other side of the fraction to make it positive.

For example:

$x^(-2) = (1)/(x^(2))$

$(x)/(y^(-1)) = x(y^1)$

$(1)/(y^(-2)) = y^2$

Sorry if this is confusing

A sequence of transformations which moves ΔRST onto ΔXYZ shows that ΔRST ≅ ΔXYZ. Which part of the triangles are congruent by CPCTC?

Answers

Answer:

Here's what I get

Step-by-step explanation:

CPCTC is an acronym for Corresponding Parts of Congruent Triangles are Congruent.

If ΔRST ≅ ΔXYZ then

∠R = ∠X

∠S = ∠Y

∠T = ∠Z

RS = XY

ST = YZ

RT = XZ

Final answer:

To prove ΔRST ≅ ΔXYZ, perform a sequence of transformations and apply CPCTC to identify congruent parts.

Explanation:

To prove that ΔRST ≅ ΔXYZ, we need to perform a sequence of transformations that move ΔRST onto ΔXYZ. Once the triangles are superimposed, we can use the Corresponding Parts of Congruent Triangles are Congruent (CPCTC) to identify congruent parts.

CPCTC states that if two triangles are congruent, then their corresponding parts (sides and angles) are also congruent. In this case, the parts of ΔRST that are congruent to the corresponding parts of ΔXYZ are:

Side RS is congruent to side XY
Side ST is congruent to side XZ
Angle R is congruent to angle X

Learn more about Congruent Triangles here:

brainly.com/question/31700817

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