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serg [7]
3 years ago
15

IN AN ELECTION,10% OF THE VOTES WERE DECLARED INVALID. IF A CANDIDATE GOT 40% OF A VALID VOTES AND IF THE TOTAL NUMBER OF VOTES

POLLED WERE 6,00,000 FIND THE NUMBER OF VALID VOTES POLLED IN FAVOUR OF THE CANDIDATE? ANSWER WITH CALCULATION AND STEPS PLZ
Mathematics
1 answer:
pentagon [3]3 years ago
7 0

Answer:the candidate polled 216000 votes

Step-by-step explanation:

The total number of votes(both valid and invalid) is 600000. 10% of the total number of votes were declared invalid. This means that the total number of invalid votes is

10/100× 600000 = 0.1×600000 = 60000 votes. Total number of valid votes = 600000 - 60000 = 540000.

If a candidate got 40% of the valid votes, it means that the total number of votes that the candidate got would be

40/100×540000 = 0.4 × 540000 = 216000 votes

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Which is the graph of y = RootIndex 3 StartRoot x EndRoot?
aivan3 [116]

Given:

The equation is:

y=\sqrt[3]{x}

To find:

The graph of the given equation.

Solution:

We have,

y=\sqrt[3]{x}

The table of values is:

x                 y

-8              -2

-1                -1

0               0

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8                8

Plot these points on a coordinate plane and connect them by a free hand curve as shown in the below graph.

4 0
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Consider the vector field ????(x,y,z)=(5z+y)????+(4z+x)????+(4y+5x)????.
Fynjy0 [20]

Answer:

a) 5xz + xy + 4yz

b) 10

Step-by-step explanation:

a) Here F(x,y,z)=(5z+y)i+(4z+x)j+(4y+5x)k

Since the case F  =  ∇f holds, then

∇f = f_xi+f_yj+f_zk = (5z+y)i+(4z+x)j+(4y+5x)k

So, f_x = 5z + y

If we integrate f_x with respect to x, we will get an integration constant C which is also a function that depends to y and z.

Hence,

f = \int f_xdx = 5xz + xy + g(y,z)

Now we need to find g(y,z).

So first let's take the derivative of g(y,z) with respect to y.

f_y = x + g_y(y,z) = 4z + x

Hence, g_y(y,z) = 4z

So now, if we integrate g_y with respect to y to find g(y,z)

g = \int g_ydy = 4yz + C

Thus,

f = 5xz + xy + g(y,z) = 5xz + xy + 4yz + C

And since f(0,0,0)=0, then C=0

Thus,

f = f(x,y,z) = 5xz + xy + 4yz

b) By the Fundamental Theorem of Line Integrals, we know that

\int\limits^a_b F. dr = F[r(b)]-F[r(a)]

Hence,

\int\limits^a_b F. dr = F(1,1,1)-F(0,0,0) =[(5+1+4)-(0+0+0)]=10

8 0
3 years ago
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