MATHEMATICS HIGH SCHOOL

40 Jenny is buying gifts for her family. So far she has spent $45,95, and she has one more gift to buy. She started with a total of $60 to spend on all of her gifts Write an inequality that shows how much she can spend on the final gift

Answers

Answer 1
Answer:

Greetings!

Answer:

x \leq 14.05

Step-by-step explanation:

First, to find the boundary we need to find the amount of money left, simply subtract the spent amount from the total:

60 - 45.95 = 14.05

Seeing as this is the amount, she can spend any amount up to and including 14.05, so we need an equal to or smaller than sign:

Let x be the value of the object:

x \leq 14.05

Which is the inequality!


Hope this helps!

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Answer:

C. snowball sampling

Step-by-step explanation:

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ANSWER CORRECTLY AND YOU WILL GET BRAINLIEST WORTH ITWrite a proportion to find how many points x a student needs to score on a test worth 80 points to get a test score of 80%

Answers

64

80               80

thats how you havw to put it

Answer:

80/100 is 80%

Step-by-step explanation:

What is fifty two percent of seventy nine

Answers

Answer: 41.08

Step-by-step explanation:

Which expression is equal to (x+4)(−3x2−4x+2)? −3x3−4x2+2x+8 −3x2−4x+8 −3x3−16x2−14x+8 −3x2−3x+6

Answers

Answer:

−3x3−16x2−14x+8

Step-by-step explanation:

first times the first x in parentheses by everything in the second

(x)(-3x^2) and (x)(-4x) and (x)(2)

-3x^3-4x^2+2x

Then times the 4 by the other variables in the parentheses

(4)(-3x^2) and (4)(-4x) and (4)(2)

-12x^2-16x+8

now the whole equation:  

-3x^3-4x^2+2x -12x^2-16x+8

now you must simplify or add like terms

-3x^3-16x^2-14x+8 is your answer, which is the first one.

Answer:

I believe this is what you're looking for

Step-by-step explanation:

Two sides of a triangle have lengths 10 and 15 what must be true about length of the third side

Answers

x - length of the 3rd side
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There are 50 numbers. Each number is subtracted from 53 and the mean of the numbersso obtained is found to be – 3.5. Determine the mean of the given numbers.

Answers

Hello,

x_(1) , x_(2) , x_(3) , ... x_(50) \n\n \overline{x}= (\sum_(i=1)^(50)\ x_(i))/(50) \n\n (\sum_(i=1)^(50)\ 53-x_(i) )/(50) =-3.5\n (50*53 )/(50) -(\sum_(i=1)^(50)\ x_(i))/(50)=-3.5\n\n 53-\overline{x}=-3.5\n \overline{x}=53+3.5=56.5\n
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