Well, let's think about this together. When we multiply a number by 4, we are essentially adding that number to itself 4 times. So, if we have Y and we multiply it by 4, we are finding the result of adding Y to itself 4 times. It's like creating a beautiful pattern of Y's that brings joy to our mathematical canvas.
In mathematics, when we see an expression like "4 Y," it typically means that we are multiplying the number 4 by the variable Y. The result of this multiplication would be 4 times the value of Y. If Y is a specific number, we can calculate the product by multiplying 4 by that number. If Y is a variable, the expression "4 Y" represents a product that combines the number 4 with the unknown value of Y.
-3 times 4 times y = -12y
If 5y = 4 then y = 4/5 or 0.8
When multiplying powers, you add them! y4 times y6 = y10. Try it with y = 2: 2 to the fourth = 16, 2 to the sixth = 64 16 x 64 = 1024 = 2 to the tenth.
1*1*1*1*1+1=4 divided by4
5(x^2 + y)
8
If that's y times 4, the answer is 4y
-3 times 4 times y = -12y
If 5y = 4 then y = 4/5 or 0.8
6(4+y)
Algebraic expressions are useful for translating problems into the language of mathematics. An algebraic expression for the problem "6 times the sum of 4 and y" would be: 6(4+y) = 24 + 6y.
When multiplying powers, you add them! y4 times y6 = y10. Try it with y = 2: 2 to the fourth = 16, 2 to the sixth = 64 16 x 64 = 1024 = 2 to the tenth.
If you meant (45x^4)(y), then the answer is: (3)(3)(5)(x)(x)(x)(x)(y) If you meant 45 times x times 4 times y, then the answer is: (2)(2)(3)(3)(5)(x)(y)
y4 times y3 = y7
1*1*1*1*1+1=4 divided by4
x^(4)*y*x^(5)*yMultiply x^(4) by y to get x^(4)y.(d)/(dx) x^(4)*y*x^(5)*y=x^(4)y*x^(5)*yMultiply x^(4)y by x^(5) to get x^(9)y.(d)/(dx) x^(4)*y*x^(5)*y=x^(9)y*yMultiply x^(9)y by y to get x^(9)y^(2).(d)/(dx) x^(4)*y*x^(5)*y=x^(9)y^(2)To find the derivative of x^(9)y^(2), multiply the base (x) by the exponent (9), then subtract 1 from the exponent.(d)/(dx) x^(4)*y*x^(5)*y=9x^(8)y^(2)The derivative of x^(4)*y*x^(5)*y is 9x^(8)y^(2).9x^(8)y^(2)
5(x^2 + y)