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+1
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Please Help Gracias! 

 Jun 5, 2019
 #1
avatar+128400 
+2

What is the area of the square on the left  ???

 

What is the area of the triangle on the right???  [hint :  base = 3, height = 5]

 

 

cool cool cool

 Jun 5, 2019
 #2
avatar+1011 
0

15? Becasue 3*5=15

Nickolas  Jun 5, 2019
 #3
avatar+128400 
+2

Close....remember that  the area of  the triangle   =  (1/2) (3 *5)

 

Also...you need to calculate the area of the square on the left

 

cool cool cool

CPhill  Jun 5, 2019
 #4
avatar+1011 
+1

Okay well um 15/ 1/2= 7.5 

 

so 7.5 but I am not sure about the left square base.... 

Nickolas  Jun 5, 2019
 #5
avatar+343 
+1

The triangle right as you say: \(\frac{3\times5}{2}=7.5\)

How you find the area of square? Do you remember the type? 

Dimitristhym  Jun 5, 2019
 #6
avatar+128400 
+1

Remember, Nickolas....the area of a square  =  (side)^2

 

Calculate this.....(you got the triangle part correct....)

 

Add the two answers together to get the final answer....smiley

 

 

cool cool cool

 Jun 5, 2019
 #7
avatar+1011 
0

Thanks let me see....

Nickolas  Jun 5, 2019
 #8
avatar+1011 
0

Is the square 5*5=10  

then

10/2=5

+

15/ 1/2= 7.5 

so 7.5+5=12.5 is my answer 

 

I belive this is right..... 

Nickolas  Jun 5, 2019
 #9
avatar+128400 
+1

5 + 5  = 10

 

5 * 5  = 25

 

 

cool cool cool

CPhill  Jun 5, 2019
 #10
avatar+1011 
0

Oh my gosh I see my mistake I am so sorry Cphill stuff dosent sink in that face I have problems with these facts but I can assure you I know multiplucation 

Nickolas  Jun 5, 2019
 #11
avatar+128400 
+1

So....what's the correct answer  ???

 

cool cool cool

CPhill  Jun 5, 2019
 #12
avatar+1011 
0

12.5+7.5 = 20

 

Is this right 

Nickolas  Jun 5, 2019
 #13
avatar+343 
+2

No

area doghouse = (area triangle) + (area square)

area doghouse = (\(\frac{1}{2}\times\)base \(\times\)height ) + (side)^2

area doghouse = (\(\frac{1}{2}\times3\times5\)) + \((5)^2\)

area doghouse = \((\frac{15}{2})\) + \((25)\)

area doghouse = \(7.5+25\)

area doghouse = \(32.5\) square feet

 

Corect answer the 1st.If you don't understand something tell me or you can send me in message.

I hope I help you.

Dimitristhym  Jun 5, 2019
 #16
avatar+343 
+1

I solve it step by step we told him its (side)^2 side=5 and he told 5^2 = 12.5...

Be more polite and also I talk with him in p.m.

After all instead my answer and all this answers of CPhill what will suggested you as an answer?

Dimitristhym  Jun 5, 2019
 #17
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0

What I suggest is you continue to help him solve it –not do it for him.

Would you have learned math if someone always did the problems for you?  

Guest Jun 6, 2019
 #18
avatar+343 
+1

You are right but we try with 6 answers to help him.I solve it because mabe understand the consept of the exercise for this reason I write tit like this Area = area1 + area2 and if understand the consepm will understand and the operations.

I was student and I have students I know how it is.

Have a nice day/night.

Dimitristhym  Jun 6, 2019
edited by Dimitristhym  Jun 6, 2019
edited by Dimitristhym  Jun 6, 2019
 #19
avatar
+1

Yes, you and CPhill gave him six replies and he made progress at every step. He was learning how to do this.  Nickolas is none too bright, but he’s not a retardo. The kid wants to learn. In his final attempt, he used the formula for the area of a right triangle on the square. If you pointed this out, he would have solved it himself. Along with a sense of accomplishment, he’d likely remember the difference.   

Guest Jun 6, 2019
 #20
avatar+30 
+2

Find the area of each shape, then add them up.

Area of square=5\(\cdot\)5

Area of right triangle=5\(\cdot\)3 /2

Figure that out

 Jun 6, 2019
 #21
avatar+1011 
0

5*5=25

5*3=15

15/2=7.5

so 

 

7.5+25=32.5   

 

Wow I cant Belive thanks curiousdude for laying that out and thanks everyone else for laying it out to but I think curiousdude really made clear of it and Cphill becasue he was going step by step..... 

 

Thanks Dimitristhym for your private tutoring and offering time to help me! 

Thankyou all!

~Nickolas 

Nickolas  Jun 6, 2019

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