Question

Write and solve an inequality for each exercise. Then interpret the solution in the context of the problem: A number increased by 15 is greater than 124. Find the smallest integer that satisfies this inequality.

291

likes

1454 views

Answer to a math question Write and solve an inequality for each exercise. Then interpret the solution in the context of the problem: A number increased by 15 is greater than 124. Find the smallest integer that satisfies this inequality.

$Expert avatar$

Corbin

4.6

108 Answers

The inequality given is:

x + 15 > 124

Step 1: Subtract 15 from both sides:

x + 15 - 15 > 124 - 15

Step 2: Simplify the inequality:

x > 109

Step 3: The smallest integer greater than 109 is 110, so:

Answer:

x = 110

Frequently asked questions (FAQs)

What are the characteristics of a hyperbola with a focal length of 5 units, center at the origin, asymptotes at y = 2x and y = -2x, and a vertex at (3, 0)?

What is the largest value that can be determined for a continuous function f(x) on a closed interval [a, b], according to the Extreme Value Theorem?

Question: In a right triangle, if the length of one leg is 5 and the measure of an acute angle is 30°, what is the length of the hypotenuse?

New questions in Mathematics

How to find the value of x and y which satisfy both equations x-2y=24 and 8x-y=117

A sample is chosen from a population with y = 46, and a treatment is then administered to the sample. After treatment, the sample mean is M = 47 with a sample variance of s2 = 16. Based on this information, what is the value of Cohen's d?

8x²-30x-10x²+70x=-30x+10x²-20x²

Since one of the three integers whose product is (-60) is (+4), write the values that two integers can take.

Determine the absolute extrema of the function 𝑓(𝑥)=𝑥3−18𝑥2 96𝑥 , on the interval [1,10]

"If three wolves catch three rabbits in three hours, how many wolves would it take to catch a hundred rabbits in a hundred hours?" The answer is the number of response units.

The equation of the circle that passes through (5,3) and is tangent to the abscissa axis at x=2 is a.(x-2)^2 (y 3)^2 = 9 b.(x-2)^2 (y-3)^2 = 9 c.(x-2)^2 (y-3)^2 = 4 d.(x-2)^2 (y 1)^2 = 4 e.(x-2)^2 (y-1)^2 = 4

To celebrate the five-year anniversary of a consultancy specializing in information technology, the administrator decided to draw 3 different qualification courses among its 10 employees. Considering that the same employee cannot be drawn more than once, the total number of different ways of drawing among employees is:

A study reports the following final notation: F (3, 32) = 9.50, p < .05. How many total participants were involved in this study? Group of answer choices 34 32 36

The cost of unleaded gasoline in the Bay Area once followed an unknown distribution with a mean of $4.59 and a standard deviation of $0.10. Sixteen gas stations from the Bay Area are randomly chosen. We are interested in the average cost of gasoline for the 16 gas stations. 84. Find the probability that the average price for 30 gas stations is less than $4.55. a 0.6554 b 0.3446 c 0.0142 d 0.9858 e 0

Lim x → 0 (2x ^ 3 - 10x ^ 7) / 5 * x ^ 3 - 4x )=2

In the telephone exchange of a certain university, calls come in at a rate of 5 every 2 minutes. Assuming a Poisson distribution, the average number of calls per second is: a) 1/8 b) 1/12 c) 1/10 d) 2/5 e) 1/24

A machine produces 255 bolts in 24 minutes. At the same rate, how many bolts would be produced in 40 minutes?

Let X be a discrete random variable such that E(X)=3 and V(X)=5. Let 𝑌 = 2𝑋^2 − 3𝑋. Determine E(Y).

Kaya deposits 25,000 into an account that earns 3% interest compounded monthly. How much does Kaya have in the account after 6 years 8 months? Round to the nearest cent. 32,912.50 30,000 29,923.71 30,527.45

To get to a hotel on the hill you have to travel 6 km of uphill road and every kilometer there are 6 sharp curves. Each of the sharp curves is marked by three traffic signs. How many traffic signs are there on the stretch of road that leads to the arbergi?

a) 6x − 5 > x + 20

How do you convert a fraction to a decimal

2+2020202

A person travels by car from one city to another with different constant speeds between pairs of cities. She drives for 55.0 min at 100.0 km/h, 14.0 min at 65.0 km/h, and 45.0 min at 60.0 km/h and spends 20.0 min eating lunch and buying gas. (a) Determine the average speed for the trip.

Write and solve an inequality for each exercise. Then interpret the solution in the context of the problem: A number increased by 15 is greater than 124. Find the smallest integer that satisfies this inequality.

Answer to a math question Write and solve an inequality for each exercise. Then interpret the solution in the context of the problem: A number increased by 15 is greater than 124. Find the smallest integer that satisfies this inequality.

You might be interested in