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scZoUnD [109]
1 year ago
15

1-104. Solve each equation. Give solutions in both exact and approximate forms. HomeworkHelpa. X2+3x-3=0b. 3x2-7x=12

Mathematics
1 answer:
Alex_Xolod [135]1 year ago
8 0

According to the given question we have the following equations:

a. x2+3x-3=0

b. 3x2-7x=12

a. X2+3x-3=0

The first step to calculate this equation is:

Move the -3 to the other side:

So, the equation would be:

X2+3x=3

x2+3x=5x

Therefore:

5x=3

x=3/5

a. The value of x would be 3/5

b. 3x2-7x=12

First step:

Multyply 3x to 2, so:

3x*2=6x

Next we can proceed to calculate the value of x:

6x-7x=12

-x=12

x=-12

b. The value of x would be -12

1

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2 years ago
Consider the function g:
Alja [10]
Another way to ask this question: where the x-value of function g equals 12, what's the y-value?

remember that function notation is like so: f(x), g(x), h(x)... so the number in the parentheses is an x-value from the function.

look through your points and find the one that represents an x-value of 12. (12, 19) is the point, and 19 is your output--so, g(12) = 19.
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3 years ago
It is reported that 72% of working women use computers at work. Choose 5 working women at random. What is the probability that a
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0.807 is the correct answer
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2 years ago
Sandra sets the cruise control in her car to 69 miles per hour when she goes on road trips. Which equation can be used to find h
jarptica [38.1K]

Answer:  h=\frac{m}{69}

Step-by-step explanation:

For this exercise is necessary to remember the following formula:

V=\frac{d}{t}

Where "V" is the speed, "d" is the distance and "t" is the time.

In this case you must solve for the time, then:

tV=d\\\\t=\frac{d}{V}

Based on the information provided in the exercise, you can identify that:

V=69\\\\t=h\\\\d=m

Therefore, knowing this, you can make the substitution into the formula t=\frac{d}{V}.

Through this procedure you get that the equation that can be used to find the amount of hours "h" that it will take Sandra to drive "m" miles at her constant speed, is:

h=\frac{m}{69}

4 0
3 years ago
what is the slope of a 5-foot high platform that begins at ground level 10 feet from the base of the platform?​
Sladkaya [172]

Answer:

11.2 feet

Step-by-step explanation:

Given: Height of platform (Opposite)= 5 foot

            Distance of slope from the base of platform (adjacent)= 10 feet

Picture drawn to show the measurement.

Lets find the length of slope.

Using the Pythagorean theoram.

hypotenous^{2} = opposite^{2} + adjacent^{2}

Subtituting the value in the formula.

hypotenous^{2} = 5^{2} + 10^{2}

⇒ hypotenous^{2} = 25 + 100

⇒ hypotenous^{2} = 125

Putting square root on both side

We know, √a²= a

⇒ hypotenous = \sqrt{125}

∴ hypotenous= 11.18 \approx 11.2 \ feet

Hence, the slope is 11.2 feet

8 0
3 years ago
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