Equivalent fractions of 4/5

Answers

Answer 1
Answer: (8)/(10)  (16)/(20)  (12)/(15)
Hope this helps :)
Answer 2
Answer: A fraction equivalent to 4/5 is 8/10,also 12/15.To find an equivalent fraction all you have to do is multiply the numerator and denominator by the same number.

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Solve for y. -3(y-5)=24

Answers

-3y+15=24

-3y=9

3y=-9

y=-3

What is the graph of y=-4x-1?

Answers

hope this helps! ^-^

Determine if the equation y = 2.5(0.8)^x represents exponential growth or decay?

Answers

for y=ab^c if 0<b<1, then it is decay, if b>1, then it is grouth

y=2.5(0.8)^x
0.8=b
0<0.8<1
it is decay

47.8 is 10% of?? what is the answer and how do I do it??

Answers

1 \% = (1)/(100)\n \nx \cdot 10 \% = 47.8 \n \n x \cdot \not10^(1)\cdot (1)/(\not100^(10))=47.8\n \nx \cdot (1)/(10)=47.8 \ \ /*10 \n \n x \cdot (1)/(\not10^(1))\cdot \not10^(1)=47.8 \cdot 10 \n \nx =478
very simple the answer is 478 to get there you know that 47.8 is 10% of something that something has to equal 100% so 10%x10= 100% 47.8x10=478

Find the 60th term of the arithmetic sequence −29,−49,−69,

Answers

Answer: The 60th term of the arithmetic sequence -29, -49, -69, … is -1209.

Step-by-step explanation:

The given arithmetic sequence is -29, -49, -69, …

To find the 60th term of this sequence, we need to use the formula for the nth term of an arithmetic sequence:

a_n = a_1 + (n - 1)d

where a_n is the nth term of the sequence, a_1 is the first term of the sequence, n is the number of terms in the sequence, and d is the common difference between consecutive terms.

In this case, a_1 = -29 and d = -20 (since each term is 20 less than the previous term). We want to find a_60, so we substitute n = 60 into the formula:

a_60 = -29 + (60 - 1)(-20) = -29 + 59(-20) = -29 - 1180 = -1209

Therefore, the 60th term of the arithmetic sequence -29, -49, -69, … is -1209.

Please let me know if you have any other questions!

Which of the following is a solution of x2 − 10x = –36? negative 5 minus i square root of 10 5 plus i square root of 61 negative 5 minus i square root of 11 5 plus i square root of 11

Answers

x^2 - 10x + 36 = 0;
We use the quadratic formula: x = ( - b + or - i\sqrt{ -b^(2)+4ac })/ (2a);
We have a = 1; b = -10; c = 36;
Then, x = ( 10 + or -i√(44))/2 = 5 + or - √(11))/2 ;

Answer:

5 plus i square root of 11

Step-by-step explanation:

I got right on the test.