The sum of two consecutive integers is 99, what is the 2nd integer??

Answers

Answer 1
Answer: The two consecutive numbers are 40 and 59.

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Susan tossed a die 630 times. Which of the following would be a good estimate of the number of times she got the number 3 on the die?A. 205 B. 118 C. 170
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How many ft is in 96 inch

Answers

Good evening,

96 inch=96*1/12 feet=96/12 feet=8 feet

How could you change exercise 5 so that your rule uses the inverse operation?

Answers

In order to answer that question, I would absolutely have to see exercise 5.
(So would you.)

In the neighborhood park there is a circular grassy picnic area, but half of the grass has died. The city wants to replant the grass, but needs to know the square footage of the damaged area. If the circular picnic area is 150 feet across, what is the square footage of the damaged area? Let π = 3.14.A) 471 sq. feet
B) 8831.25 sq. feet
C) 17662.5 sq. feet
D) 35325 sq. feet

Answers

so, πr^2 is the equation for the area of a circle, if we calculate that, it will equal 17662.5

we then half that to get the area (square feet) of the dead grass, which is 
8831.25 square feet which means the answer is B.

150 feet across is diameter
find area
but 1/2 is dead
find area then times 1/2

area=pir^2

150=d
d/2=r=150/2=75=r

area=pi75^2
area=5625pi
times 1/2
area=2812.5pi
pi=3.14 for this problem
area=8831.25

B is answer

Find the missing side of the triangle. Round to nearest tenth if needed.

Answers

Answer:

6.7

Step-by-step explanation:

6.7 because 3.4 is way to small 7.9 would be close but not the  right length and 8.5 is way too long to be on the bottom.

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Can someone please help me with all and can you tell me if my answer are right or not

Answers

1)Surface Area of rectangular box=166
2)Surface area= (9*6)+(9*8)+(10*9)+(6*8)=264 square meters
3)45 square ft
4)288.05 square cm
5)S.A of cylinder = 345.6 sq. cm
6)S.A of cylinder = 603.2 sq. ft
7)
S.A of cylinder = 276.5 sq.in
8)
S.A of cylinder = 353.4 sq. m
9) slant height = 15 inches

Given the domain {-5, 0, 5}, what is the range for the relation 2x+y=1

Answers

The domain x ∈ {-5; 0; 5}
the relation: 2x + y + =1 → y = 1 - 2x

Put the values of x from domain to the equation of the relation:
for x = -5 → y = 1 - 2(-5) = 1 + 10 = 11for x = 0 → y = 1 - 2(0) = 1 - 0 = 1for x = 5 → y = 1 - 2(5) = 1 - 10 = -9
Answer: {-9; 1; 11}