How to solve for x on a quadratic function

Answers

Answer 1
Answer: To find the x-intercepts of any equation, substitute 0 in for y and solve for x. So, we have 0 = 3x2x + 1. Now, use the quadratic equation to solve for x, wich a = 3, b = 1, and c = 1: So, now we can find the value of the x-intercepts and not have to estimate!

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As part of a school contest, Sarah and Luis are playing a math game. Sarah must pick a number between 1 and 50 and Luis clues so he can write an equation to find her number. Sarah says, " if I subtract 5 from my number, multiply that equality by 4, and then add 7 to the result, I get 35." What equation can Luis write based on Sarah's clues and what is Sarah's number?
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How do you add integers with the same sign? PLEASE I NEED IT NOW AND THANK YOU

Answers

When you add integers, you keep the sign on the sum.

For example:
-9 + -9 = -18 (kept the sign)
9 + 9 = 18 (kept the "sign")

What is the slope of the line?

y = -3x + 8


slope =

Answers

Line equations always follow the formula
y = mx + b
m is the coefficient of x
m also represents the slope
b is the y intercept (where the line crosses the y axis)

If the coefficient of x is -3, then the slope (gradient) is also -3

-3
y = mx + b

Where 'm' is the slope and 'b' is the y-intercept. 

y = -3x + 8

Answer:  -3 is the slope. 

Hey can u please help please

Answers

in a triangular prism, B usually stand for the triangular base of the prism. It is the area of the triangle.

Area of a right triangle = ab/2
a = long leg ; b = short leg

Given measures are:
a = 4 yd ; b = 3 yd

A = (4 yd * 3 yd)/2 = 12 yd² / 2 = 6 yd² is the value of B.

the hypotenuse is 5 yd but it is not needed to get the area of the right triangle base. 7 yd is the measure of the height of the triangular prism.

what is B) also.............


A circle is shown. 2 secants intersect outside of the circle to form angle 1. The measure of the first arc formed is b degrees, and the angle of the second arc is a degrees. Arc c degrees is outside of the secants. Which formula would be used to find the measure of angle 1? One-half(a° + b°). One-half(a° – c°). One-half(b° + c°). One-half(a° – b°).

Answers

A formula that can be used to determine the measure of angle 1 include the following: D. 1/2(a° – b°).

What is the theorem of intersecting secants?

In Mathematics and Euclidean Geometry, the theorem of intersecting secants states that when two (2) lines intersect outside a circle, the measure of the angle formed by these lines is equal to one-half (½) of the difference of the two (2) arcs it intercepts.

By applying the theorem of intersecting secants to the circle, we can reasonably and logically deduce that the measure of angle 1 or m∠1 can be calculated as follows:

m∠1 = 1/2(a° – b°)

m∠1 = (a° – b°)/2

Read more on intersecting secants here: brainly.com/question/31049910

#SPJ3

Missing information:

The question is incomplete and the missing circle is shown in the attached picture.

Answer:

Hello the answer to your question is,

D. One-half(a° – b°)  

or

D. 1/2 (a° – b°)  

Step-by-step explanation:

I hope this helps.

And also trust me, I got it RIGHT. ( I putted them two answers bc for those people who have trouble writing/reading it down as word form and number form)

4x+32=8+6x

How do I solve this and why?
Thank you.

Answers

4x+32=8+6x
Subtract 4x from both sides. 
32 = 8 + 2x
Subtract 8 from both sides.
24 = 2x
Divide 2 to both sides
x = 12

Best Regards, Mike
4x+32=8+6x
4x+32-4x=8+6x-4x
32=8+2x
32-8=8+2x-8
24=2x
Divide each side by 2.
12=x



Marta walked 3.9 miles per hour for .72. How far did she walk

Answers


Sadly, you neglected to include the unit of the 0.72 .
Here are several possibilities:

0.72 seconds   ==>                   0.00078 mile
0.72 minutes    ==>                   0.0468 mile
0.72 hours       ==>                   2.808 miles
0.72 days        ==>                 67.392 miles 
0.72 weeks     ==>               471.74 miles
0.72 fortnights ==>              943.49 miles
0.72 years       ==>         24,614.9 miles
0.72 millenia    ==>  24,614,928 miles .