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AveGali [126]
3 years ago
7

WILL MARK BRAINLIEST PLEASE HELP! How many three-digit numbers are multiples of neither 5 nor 7?

Mathematics
2 answers:
Temka [501]3 years ago
7 0
 Best Answer

999/7 is just over 142

 

100/7 is just over 14

 

so there are (142 - 14) = 128 numbers that are multiples of 7, hence there are 999-99-128 = 772 numbers that are not multiples of 7.

Salsk061 [2.6K]3 years ago
5 0
Hello,
1)
100=20*5999=199*5+4Number of multiple of 5 =(199-20+1)=180
2)100=15*7-5999=142*7+5Number of multiple of 7= 142-15+1=128
3)5*7=35100=3*35-5999=28*35+19Number of multiple of (5 and 7) =28-3+1=26
4) Number of three-digit numbers= 999-100+1=900
5)Number of three-digit numbers are multiples of neither 5 nor 7=900-(128+180-26)=618
Proof :This programm in QB64 print nb=618.

' How many three-digit numbers are multiples of neither 5 nor 7?
DIM i AS INTEGER, nb AS INTEGER
nb = 0
FOR i = 100 TO 999
    IF i MOD 5 = 0 OR i MOD 7 = 0 THEN
    ELSE
        nb = nb + 1
        PRINT nb; i
    END IF

NEXT i
PRINT "nb="; nb
END



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Step-by-step explanation:

Given:

A triangle has a base of x 1/2 m and a height of x 3/4 m. If the area of the triangle is 16m to the power of 2.

Now, to find the base and height of the triangle.

The base of triangle = x\times\frac{1}{2} =\frac{x}{2} \ m.

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Now, we put the formula of area to solve:

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<em>Multiplying both sides by 16 we get:</em>

<em />256=3x^2<em />

<em>Dividing both sides by 3 we get:</em>

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<em>Using square root on both sides we get:</em>

\frac{16}{\sqrt{3}}=x

x=\frac{16}{\sqrt{3}}

Now, by substituting the value of x to get the base and height:

Base=\frac{x}{2}\\\\Base=\frac{\frac{16}{\sqrt{3}}}{2} \\\\Base=\frac{8}{\sqrt{3}} \ m.

<em>So, the base of triangle = </em>\frac{8}{\sqrt{3}} \ m.<em />

Height=x\times\frac{3}{4} \\\\Height=\frac{16}{\sqrt{3}}\times \frac{3}{4} \\\\Height=\frac{12}{\sqrt{3}} \ m.

<em>Thus, the height of triangle =  </em>\frac{12}{\sqrt{3}} \ m.<em />

Therefore, the base of triangle is  \frac{8}{\sqrt{3}} \ m and the height of triangle is  \frac{12}{\sqrt{3}} \ m.

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