Which of these fractions is a recurring decimal?A - 10/16
B - 39/130
C - 28/35
D - 15/17
E - 13/52

Answers

Answer 1

Answer: Answer: D - 15/17

Explanation: it is the only answer that keeps continuing on forever when divided

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Find the equivalent to x^7

Find the value of x in the equation 2(x – 3) 5x = 5(2x 6).

Answers

2(x-3)5x = 5(2x6)
2(x-3)5x = 60
2x -6 x 5x = 60
2x -30x = 60
-28x = 60
28x = -60
x = -15/7
Not sure if I'm correct, but hope it helped

Find the perimeter of an isosceles trianglewhose base is 40 cm and whose base angle is 70".

Answers

$cos70^o=(20)/(x)\n\ncos70^o\approx0.342\n\n(20)/(x)=0.342\n\n0.342x=20\ \ \ \ /:0.342\n\nx\approx58.5\ (cm)\n\nPerimeter:40cm+2\cdot58.5cm=157cm$

$cos70^0= (20)/(x)\n\nx= (20)/(cos70^0) \n\nthe\ perimeter\ is:\n\n P=2x+40=(40)/(cos70^0)+40 \ \ \ and\ \ \ cos70^0\approx0.3420\n\nP\approx(40)/(0.342)+40\approx156.96\ [cm]$

A theater needs to place seats in rows. The function, f(r) as shown below can be used to determine the number of seats in each row, where r is the row number.f(1) = 8
f(r) = f(r – 1) + 3
Use the function to complete the table indicating the number of seats in each row for the first four rows of the theater.

Answers

The row counts start at eight and count up by three:

$f(1)=8$
$f(2)=f(2-1)+3=f(1)+3=8+3=11$
$f(3)=f(3-1)+3=f(2)+3=11+3=14$
$f(4)=f(4-1)+3=f(3)+3=14+3=17$
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PLEASE ANSWER!!!!! SJPER EASY MATH PROBLEM!!! WILL GIVE BRAINLY AND 44 POINTS!!! ANSWER CPRRECTLY WITHIN 10 minutes!!!!!Problem:
My co-worker Larry only likes numbers that are divisible by 4, such as 20, or 4,004. How many different ones digits are possible in numbers that Larry likes?

Answers

infinite. There are so many numbers that you could probably divide infinitely. whole numbers would be different though.

Answer:

Step-by-step explanation:

Solution:

If a number is divisible by 4, then it is divisible by 2, which means that its last digit must be even. The numbers 20, 12, 24, 16, and 28 show that any even digit is possible, so the number of possible last digits is $\boxed{5}$ .