g(x) = (x + 5)^2
g(x) = (x − 9)^2
g(x) = (x − 5)^2
The function that is based on the translation is g(x) = (x + 5)^2
The function f(x) is given as:
f(x) = (x + 7)^2
The function f(x) is translated 2 units right to get function g(x)
This means that:
g(x) = f(x - 2)
So, we have:
f(x - 2) = (x -2 + 7)^2
Evaluate
f(x - 2) = (x + 5)^2
This gives
g(x) = (x + 5)^2
Hence, the function that is based on the translation is g(x) = (x + 5)^2
Read more about translation at:
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Which statement best describes how much of each ingredient Paul needs to measure?
A.Paul should measure exactly 4 cups of flour and 1 cup of brown sugar since that makes a total of 5 cups of ingredients.
B.Paul should measure exactly 4.5 cups of flour and 0.5 cup of brown sugar so that he has enough flour and not too much brown sugar for the recipe.
C.Paul should make it easy and just measure a total of 5 cups of flour and brown sugar since it all gets mixed up in the recipe anyway.
B.117
C.119
D.113
Answer:
7.763×10^7 inches
Step-by-step explanation:
When writing 1225 in scientific notation, it is convenient to choose an exponent so that the division result comes out with the right scale factor. It is easy to see that 1.2 < 1.6, so use of numbers with exactly one digit to the left of the decimal point would result in a fraction as an answer. We want the answer to have 1 digit left of the decimal point, so by scaling the operands to be 12. and 1.6, we get that result. Of course, the powers of 10 are adjusted accordingly.
This scaling process only matters if you're computing the results by hand. Any calculator can properly keep track of the required exponents.
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"Back in the day" when slide rules were the calculating tool of choice, the operands and answer to any multiplication or division problem were only shown as 3 (sometimes 4) significant digits. All of the power-of-ten scaling was done "by hand" (usually, mentally). That is, the division would be 1225/1578 ≈ 776 × some scale factor. This is where thinking of the numbers as 12.25/1.578 = 7.76 comes in handy.