A.How much flour is used with 6 eggs? B.How many eggs are used with 15 cups of flour?
A.How much flour is used with 6 eggs? B.How many - 1

Answers

Answer 1
Answer:

Final answer:

Without a ratio, we cannot answer these questions. However, if we had a ratio such as 2 cups flour to 3 eggs, we could use cross-multiplication to find the amount of flour needed for 6 eggs (12 cups) and the amount of eggs needed for 15 cups of flour (45 eggs).

Explanation:

To answer these questions, we need a ratio between flour and eggs. However, without this ratio, it's impossible to answer questions a and b correctly. Usually in cooking, the amounts of ingredients used can vary depending on the recipe.

  1. Multiply the amount of flour (2 cups) by number of eggs (6 eggs) to find the total amount of flour needed. 2x6=12, so you would need 12 cups of flour.
  2. Multiply the amount of eggs (3 eggs) by amount of flour (15 cups) to find the total number of eggs needed. 3x15=45, so you would need 45 eggs.

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Answer 2
Answer: 10 cups of flour for 6 eggs and 9 eggs for 15 cups of flour

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Solve the equation q − 9 = 15.
A bird was sitting 12 feet from the base of an oak tree and flew 20 feet to reach the top of the tree. How tall is the tree?

Simplify 0.75(3.5a-6b)

Answers

-15/8 is the answer when you simplify

This question has two parts. First, answer Part A. Then, answer Part B.Part A
Fill in the blank question.
REASONING The figure shows a straight portion of the course for a city marathon. The water station W is located at the midpoint of AB .

a. What is the length of the course from point A to point W?

Part B
Select the correct choices to complete the sentence.
b. Write a paragraph proof for your answer to part a.

Answers

Final answer:

The length of the course from point A to point W can be found using the midpoint formula. To write a paragraph proof, mention the given information and use the midpoint formula to calculate the length.

Explanation:

Part A:

To find the length of the course from point A to point W, we need to determine the distance between these two points. Since W is the midpoint of segment AB, we can use the midpoint formula to find the coordinates of W. If the coordinates of A are (x1, y1) and the coordinates of B are (x2, y2), the coordinates of W would be the averages of x1 and x2, and y1 and y2.

Part B:

To write a paragraph proof for Part A, we can state the given information and use the midpoint formula to show how we calculated the length of the course from point A to point W. We can mention the formula for the midpoint and use the given information to substitute the values, then simplify the expression to find the length.

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Which of the following is the equation of a line that passes through the points (1,6) and (2,1)?A. y = -5x + 11
B. y = 2x + 1
C. y = 5x - 1
D. y = -5x + 1

Answers

Given:
(1,6) and (2,1)

I'll solve each equation with the corresponding x-values and see if it produces the correct y-values.

A) y = -5x + 11
y = -5(1) + 11 = -5 + 11 = 6
y = -5(2) + 11 = -10 + 11 = 1

Based on my first computation... Choice A. is the equation of a line that passes through the given points.

What is the value of the function f(x)=3(4-x) when x=7?

Answers

f(x) = 3(4 - x)
= 3(4 - 7)
= 3(-3)
= -9

Final answer:

The value of the function f(x)=3(4-x) when x=7 is -9. This is calculated by substituting x=7 into the function and simplifying.

Explanation:

To find the value of the function f(x)=3(4-x) when x=7, you should insert x's value into the equation. Therefore, the function takes the form: f(7)=3(4-7). Then you simplify it to: f(7)=3(-3) and further simplification gives: f(7)=-9.

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The relationship between the Fahrenheit (F) and Celsius (C) temperature scales is given by the linear function below.F = 9/5 C+32
(a) What is the slope of the graph?
(b) What is the F-intercept?

Answers

relationship \ is \ expressed \ by : \n\n F = (9)/(5)\cdot C + 32 \n \n this \ equation \ is \ in \ the \ slope-intercept \ form \ of \ y = mx + b \ where:\n\n

Make r the subject of the formula in I=E/R+r​

Answers

Step-by-step explanation:

I =  (E )/( R)  + r

I  -  ( E )/( R)  = r

(I R -E  )/( R)  = r

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