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bonufazy [111]
3 years ago
13

PLEASE SHOW ALL WORK . If you do , I will reward brainliest !!

Mathematics
2 answers:
kogti [31]3 years ago
6 0
If u are going off of base times hight the answer is 33.75
Fittoniya [83]3 years ago
4 0

You have two triangles at each end and a rectangle in the middle. To solve for the triangles it's  b x h divided by 2.... so 3.75 x 3.75 = 7.03 mm squared x 2 ( because there are 2 triangles so 14.06 mm squared  now for the rectangle which length is 5.25 x width which is 3.75   so area is 19.69 mm squared now ad them together

14.06 plus 19.69  which is

33.75 mm squared 

Hope that helps


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What value of x makes 3x+7=22
Natalija [7]

3x = 22-7

3x= 15

x= 15/3

x=5

5 0
3 years ago
Read 2 more answers
Solve the nonhomogeneous differential equation y′′+25y=cos(5x)+sin(5x). Find the most general solution to the associated homogen
Marrrta [24]

Answer:

y(x)=c_1cos(5x)+c_2sin(5x)+0.1xsin(5x)-0.1xcos(5x)

Step-by-step explanation:

The general solution will be the sum of the complementary solution and the particular solution:

y(x)=y_c(x)+y_p(x)

In order to find the complementary solution you need to solve:

y''+25y=0

Using the characteristic equation, we may have three cases:

Real roots:

y(x)=c_1e^{r_1x} +c_2e^{r_2x}

Repeated roots:

y(x)=c_1e^{rx} +c_2xe^{rx}

Complex roots:

y(x)=c_1e^{\lambda x}cos(\mu x) +c_2e^{\lambda x}sin(\mu x)\\\\Where:\\\\r_1_,_2=\lambda \pm \mu i

Hence:

r^{2} +25=0

Solving for r :

r=\pm5i

Since we got complex roots, the complementary solution will be given by:

y_c(x)=c_1cos(5x)+c_2sin(5x)

Now using undetermined coefficients, the particular solution is of the form:

y_p=x(a_1cos(5x)+a_2sin(5x) )

Note: y_p was multiplied by x to account for cos(5x) and sin(5x) in the complementary solution.

Find the second derivative of y_p in order to find the constants a_1 and a_2 :  

y_p''(x)=10a_2cos(5x)-25a_1xcos(5x)-10a_1sin(5x)-25a_2xsin(5x)

Substitute the particular solution into the differential equation:

10a_2cos(5x)-25a_1xcos(5x)-10a_1sin(5x)-25a_2xsin(5x)+25(a_1xcos(5x)+a_2xsin(5x))=cos(5x)+sin(5x)

Simplifying:

10a_2cos(5x)-10a_1sin(5x)=cos(5x)+sin(5x)

Equate the coefficients of cos(5x) and sin(5x) on both sides of the equation:

10a_2=1\\\\-10a_1=1

So:

a_2=\frac{1}{10} =0.1\\\\a_1=-\frac{1}{10} =-0.1

Substitute the value of the constants into the particular equation:

y_p(x)=-0.1xa_1cos(5x)+0.1xsin(5x)

Therefore, the general solution is:

y(x)=y_c(x)+y_p(x)

y(x)=c_1cos(5x)+c_2sin(5x)+0.1xsin(5x)-0.1xcos(5x)

6 0
3 years ago
I need to know what to do
dolphi86 [110]
1) First, you would need to create an equation for this problem. Let x represent the unknown percentage.
\frac{35}{185} = \frac{x}{100}

Next, you would cross multiply. 
185x = 3,500

Now, all you would have to do is isolate the x. To do this, you would divide both sides by 185. 
x = <span>18.918%

Your answer was correct!

2) </span>First, you would need to create an equation for this problem. Let x represent the unknown 85%. 
\frac{x}{190}<span> = </span>\frac{85}{100}<span>

</span>Next, you would cross multiply. 
100x = 16150<span>

</span>Now, all you would have to do is isolate the x. To do this, you would divide both sides by 100. 
x = 161.5

3) First, you would need to create an equation for this problem. Let x represent the unknown percentage.
\frac{24}{128} = \frac{x}{100}

Next, you would cross multiply. 
128x = 2,400

Now, all you would have to do is isolate the x. To do this, you would divide both sides by 128. 
x = 18.75%


I hope this helps!
3 0
3 years ago
Please help me solve this short problem guys
-BARSIC- [3]

Answer:

Step-by-step explanation:

Given equation of the quadratic function is,

y = x² + 5x - 7

Convert this equation into vertex form,

y = x² + 2(2.5x) - 7

  = x² + 2(2.5x) + (2.5)² - (2.5)² - 7

  = (x + 2.5)²- 6.25 - 7

  = (x + 2.5)² - 13.25

Therefore, vertex of the function is → (-2.5, -13.25)

For the solutions,

y = 0

(x + 2.5)² - 13.25 = 0

x = (±√13.25) - 2.5

x = (±3.64) - 2.5

x = 1.14, -6.14

Solutions → (-6.14, 0) and (1.14, 0)

8 0
3 years ago
What is 175-(64-32)+(8÷3)÷200​
andreev551 [17]

Answer:

10726 /75

Step-by-step explanation:

175−(64−32)+8/3/200

=175−32+8/3/200

=143+8/3/200

=143+1/75

=10726 /75

4 0
3 years ago
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